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3
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0
answers
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Random Voronoi percolation to SLE($\kappa$), for which $\kappa$?
Random Voronoi percolation is described in "The critical probability for random Voronoi percolation in the plane is 1/2" .
They mention that Schramm and Benjamini, showed a form of conformal invarian …
11
votes
3
answers
590
views
Proofs of main probability results from other fields
Making connections between different areas is very exciting and probability has already made connections with other fields (BM used in proving complex analysis and PDE results).
To keep it short, I wi …
1
vote
0
answers
54
views
Software for matching theorems to inputted conditions/hypotheses
Many times I find myself going through analysis books, wikipedia and papers, looking for what is known for my functions/objects at hand.
So is there any software that at least tries to move in that …
3
votes
0
answers
90
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Lattice Boltzman derivation for vorticity eqn $\omega_{t}+ v\cdot \nabla \omega=\mu \Delta \...
So as showed by Frisch et al. (a), the 2D Euler equation $$v_{t}+ v\cdot \nabla v=\mu \Delta v$$ can be derived by the Hexagonal-placed automaton (for low velocity).
I am curious about the existence …
3
votes
0
answers
210
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Hamiltonian on the torus
In discrete models like Ising we have Hamiltonians of the form
$$H(\sigma)=\frac{1}{N}\sum_{i=1}^{N}J_{ij}\sigma_{i}\sigma_{j},$$
where $\sigma_{i}=\pm 1$ , $J_{ij}$ interaction coefficients and N i …
4
votes
0
answers
190
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Remaining models conjectured to converge to SLE(6) or CLE(6)
I am wondering which models are conjectured (eg. numerically) to converge to SLE(6) (Schramm-Loewner evolution with $\kappa=6$) or CLE(6) (conformal loop ensemble). I am searching for a research topic …